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geometric mean

Maximum and Geometric-Mean Spectral Demands in the Near-Fault Region

Maximum and Geometric-Mean Spectral Demands in the Near-Fault Region

... The geomean (square root of the product) of the spectral demands of two orthogonal horizontal components of ground motions is generally used as the response variable in attenuation relationships. It produces smaller ...

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ONE MODULO THREE GEOMETRIC MEAN LABELING OF SOME FAMILIES OF GRAPHS

ONE MODULO THREE GEOMETRIC MEAN LABELING OF SOME FAMILIES OF GRAPHS

... three geometric mean labeling as follows: A graph G is said to be one modulo three geometric mean graph if there is an injective function  from the vertex set of G to the set  a |1   a 3q ...

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The Proofs of the Arithmetic-Geometric Mean Inequality Through Both the Product and Binomial Inequalities

The Proofs of the Arithmetic-Geometric Mean Inequality Through Both the Product and Binomial Inequalities

... Abstract. In this paper, we show new ways of proving the arithmetic-geometric mean AGM inequality through the first product and the second product inequalities. In addition, we prove the AGM inequality ...

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Computing the Matrix Geometric Mean of Two HPD Matrices: A Stable Iterative Method

Computing the Matrix Geometric Mean of Two HPD Matrices: A Stable Iterative Method

... It is also of requisite nature to remark that it would be favorable to still accelerate the scheme (2.13) for finding matrix sign and subsequently for matrix geometric mean. After the above dis- cussions, ...

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The geometric mean of relative abundance indices : a biodiversity measure with a difference

The geometric mean of relative abundance indices : a biodiversity measure with a difference

... The geometric mean of relative abundance indices, G, is increasingly being used to examine trends in biological diversity and to assess whether biodiversity targets are being ...

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Improvement of the Traditional Canny Edge Detection Algorithm by using Combination of Arithmetic Mean Filter, Harmonic Mean Filter and Geometric Mean Filter

Improvement of the Traditional Canny Edge Detection Algorithm by using Combination of Arithmetic Mean Filter, Harmonic Mean Filter and Geometric Mean Filter

... processing, but it also got some defects. The first defect is slow processing and cause the CEDA cannot apply on the real time [2]. The second defect was the weak anti-noise ability which mean not function well on ...

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A generalization and an application of the arithmetic–geometric mean inequality for the Frobenius norm

A generalization and an application of the arithmetic–geometric mean inequality for the Frobenius norm

... Recently, Kittaneh and Manasrah (J. Math. Anal. Appl. 361:262–269, 2010) showed a refinement of the arithmetic–geometric mean inequality for the Frobenius norm. In this paper, we shall present a ...

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Extensions of interpolation between the arithmetic geometric mean inequality for matrices

Extensions of interpolation between the arithmetic geometric mean inequality for matrices

... MSC: Primary 47A64; secondary 15A60 Keywords: arithmetic-geometric mean; unitarily invariant norm; Hilbert-Schmidt norm; Cauchy-Schwarz inequality.. the eigenvalues of the positive semid[r] ...

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On the Design of MIMO OFDM Transceivers via              Geometric Mean Decomposition

On the Design of MIMO OFDM Transceivers via Geometric Mean Decomposition

... The Geometric Mean Decomposition (GMD) based transceiver design has gained huge attention in the recent past as it provides an optimal solution in terms of BER and ...

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Applications of Arithmetic Geometric Mean Inequality

Applications of Arithmetic Geometric Mean Inequality

... arithmetic-geometric mean inequality for singular values, due to Bhatia and Kittaneh, is one of the most important singular value in- equalities for compact ...arithmetic-geometric mean ...

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Some Equivalent Forms of the Arithematic Geometric Mean Inequality in Probability: A Survey

Some Equivalent Forms of the Arithematic Geometric Mean Inequality in Probability: A Survey

... The arithmetic-geometric mean inequality in short, AG inequality has been widely used in mathematics and in its applications. A large number of its equivalent forms have also been developed in several areas ...

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Estimates of the modular type operator norm of the general geometric mean operator

Estimates of the modular type operator norm of the general geometric mean operator

... In this paper, the modular-type operator norm of the general geometric mean operator over spherical cones is investigated. We give two applications of a new limit process, introduced by the present authors, ...

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Integral Representations for Bivariate Complex Geometric Mean and Applications

Integral Representations for Bivariate Complex Geometric Mean and Applications

... mic mean, the identric mean, Stolarsky’s mean, the harmonic mean, the (weighted) geometric means and their reciprocals, and the Toader–Qi mean) and the multivariate (weighted) ...

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Clustering signed networks with the geometric mean of Laplacians

Clustering signed networks with the geometric mean of Laplacians

... arithmetic mean of the Laplacians of the positive and negative ...the geometric mean of the Laplacians of positive and negative part and show that it outperforms the existing ...the geometric ...

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Sharp bounds for the arithmetic geometric mean

Sharp bounds for the arithmetic geometric mean

... Abstract In this article, we establish some new inequality chains for the ratio of certain bivariate means, and we present several sharp bounds for the arithmetic-geometric mean.. MSC: P[r] ...

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New weighted geometric mean method to estimate the slope of measurement error model

New weighted geometric mean method to estimate the slope of measurement error model

... weighted geometric mean estimator is a better alternative than the geometric mean estimator and OLS-bisector ...the geometric mean and OLS-bisector estimators. Here we use the ...

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One Modulo Three Geometric Mean Graphs

One Modulo Three Geometric Mean Graphs

... three geometric mean graph if there is an injective function φ from the vertex set of G to the set {a | 1 ≤ a ≤ 3q − 2} and either a ≡ 0(mod3) or a ≡ 1(mod3)} where q is the number of edges of G and φ ...

8

Comparison of Arithmetic Mean, Geometric Mean and Harmonic Mean Derivative-Based Closed Newton Cotes Quadrature

Comparison of Arithmetic Mean, Geometric Mean and Harmonic Mean Derivative-Based Closed Newton Cotes Quadrature

... arithmetic mean (AMDCNC), geometric mean (GMDCNC) and harmonic mean (HMDCNC) derivative- based closed Newton cotes quadrature rules are compared with the existing closed Newton cotes ...

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Some Inequalities Involving the Geometric Mean of Natural Numbers and the Ratio of Gamma Functions

Some Inequalities Involving the Geometric Mean of Natural Numbers and the Ratio of Gamma Functions

... In this article, using Stirling’s formula, the series-expansion of digamma functions and other techniques, two inequalities involving the geo- metric mean of natural numbers and the rati[r] ...

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Two Sharp Inequalities for Power Mean, Geometric Mean, and Harmonic Mean

Two Sharp Inequalities for Power Mean, Geometric Mean, and Harmonic Mean

... Wu, “Generalization and sharpness of the power means inequality and their applications,” Journal of Mathematical Analysis and Applications, vol.. Richards, “Sharp power mean bounds for t[r] ...

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